The equation of a hypersurface interacting with external fields in space-time is established. A class of models is based on the properties of a symmetric divergence-free distribution-valued stress tensor for the interacting system. The elastodynamic properties are encoded into the induced metric and shape tensor of the immersion together with invariants constructed from the Weingarten map. Two particular examples are discussed that are relevant to recent developments in the theories of relativistic extended particles
Motivated by recent progress in developing action formulations of relativistic hydrodynamics, we use...
We introduce an Eulerian model for the coupling of a fluid governed by the Navier–Stokes equations, ...
We construct the theory of dissipative hydrodynamics of uncharged fluids living on embedded space-ti...
The equation of a hypersurface interacting with external fields in space-time is established. A clas...
The dynamical properties of a time-like hypersurface in Minkowski spacetime are described in terms o...
The Einstein-Maxwell equations are examined for a distributional stress tensor depending on the mean...
We develop the geometric description of submanifolds in Newton-Cartan spacetime. This provides the n...
Abstract It has recently been demonstrated that black hole dynamics at large D is dual to the motion...
We greatly simplify the light-cone gauge description of a relativistic membrane moving in Minkowski ...
We set up the construction of generic (d + 2)-dimensional metrics corresponding to (d + 1)-dimension...
Smooth distributions of self-gravitating strings and membranes are modelled by foliating chains. A s...
Relativistic elasticity on an arbitrary spacetime is formulated as a Lagrangian field theory which i...
The relative classical motion of membranes is governed by an equation of the form D(hessian D separa...
Ideal fluid dynamics is studied as a relativistic field theory with particular stress on its hamilto...
Motivated by the theory of relativistic strings, the theory of a two-dimensional relativistic membra...
Motivated by recent progress in developing action formulations of relativistic hydrodynamics, we use...
We introduce an Eulerian model for the coupling of a fluid governed by the Navier–Stokes equations, ...
We construct the theory of dissipative hydrodynamics of uncharged fluids living on embedded space-ti...
The equation of a hypersurface interacting with external fields in space-time is established. A clas...
The dynamical properties of a time-like hypersurface in Minkowski spacetime are described in terms o...
The Einstein-Maxwell equations are examined for a distributional stress tensor depending on the mean...
We develop the geometric description of submanifolds in Newton-Cartan spacetime. This provides the n...
Abstract It has recently been demonstrated that black hole dynamics at large D is dual to the motion...
We greatly simplify the light-cone gauge description of a relativistic membrane moving in Minkowski ...
We set up the construction of generic (d + 2)-dimensional metrics corresponding to (d + 1)-dimension...
Smooth distributions of self-gravitating strings and membranes are modelled by foliating chains. A s...
Relativistic elasticity on an arbitrary spacetime is formulated as a Lagrangian field theory which i...
The relative classical motion of membranes is governed by an equation of the form D(hessian D separa...
Ideal fluid dynamics is studied as a relativistic field theory with particular stress on its hamilto...
Motivated by the theory of relativistic strings, the theory of a two-dimensional relativistic membra...
Motivated by recent progress in developing action formulations of relativistic hydrodynamics, we use...
We introduce an Eulerian model for the coupling of a fluid governed by the Navier–Stokes equations, ...
We construct the theory of dissipative hydrodynamics of uncharged fluids living on embedded space-ti...